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Finitely Presented Metabelian Groups [PDF]

, 1974
My objective here today is to describe what is known about the defining relations of finitely generated metabelian groups. This is not a difficult task because very little is known and much of what is known is of very recent origin. Despite this meagre knowledge, the results obtained so far suggest that the theory of finitely presented solvable groups ...
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Factoring finite abelian groups

Journal of Algebra, 2004
Let \(S+T\) denote the Minkowski sum of the sets \(S\) and \(T\). Let \(G\) be a finite cyclic group with a factorization \(G=S_1\oplus S_2\oplus\cdots\oplus S_k\), where \(|S_i|\) is a prime or a product of two primes for all \(i\). The author shows that there is \(i\) such that \(S_i\) is periodic.
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Finitely generated fuchsian groups.

Journal für die reine und angewandte Mathematik (Crelles Journal), 1987
In this paper the author considers normal subgroups \(\Gamma_ 1\) of a finitely generated Fuchsian group \(\Gamma\). Let \(\delta(\Gamma)\) be the exponent of convergence of \(\Gamma\) and suppose that \(\delta(\Gamma)\geq\). Then the author gives precise conditions under which \(\Gamma_ 1\) is of \(\delta(\Gamma)\)-divergence type.
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Some subgroup embeddings in finite groups: A mini review. [PDF]